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What do vectors have
Magnitude and Direction (Lecture 1, Covered September 2)
Multiplying a vector by a scalar preserves what. What does it not preserve
Direction is preserved. Magnitude changes assuming the scalar is not equal to 1 (Lecture 1, Covered September 2)
What are the two ways to multiply vectors
Dot product and Cross product (Lecture 1, Covered September 2)
What is the algebraic definition of the dot product
Where A = <a1,a2,a3> and B = <b1,b2,b3> (Lecture 1, Covered September 2)

What is the geometric definition of the dot product
Where A = <a1,a2,a3> and B = <b1,b2,b3> (Lecture 1, Covered September 2)

What is the algebraic definition of the cross product
(Lecture 1, Covered September 2)

What is the geometric definition of the cross product
(Lecture 1, Covered September 2)

Of the two ways to multiply vectors, which results in a scalar and which results in a vector
Dot product results in a scalar and the cross product results in a vector (Lecture 1, Covered September 2)
Typically, what are the letters used to denote position, velocity and acceleration respectively
x, v, and a (Lecture 1, Covered September 2)
How are position, velocity, and acceleration related via calculus
(Lecture 1, Covered September 2)

What is an alternative notation for derivatives that is commonly used in physics
(Lecture 1, Covered September 2)

What is the arc length of a circle equal to in terms of it’s radius and angle
Delta s is the change in arc length, R is the radius of the circle, and Delta theta is the change in angle (Lecture 2, Covered September 4)

What is velocity in polar coordinates
Note, the vector r is r = xi +yj (Lecture 2, Covered September 4)

What is acceleration in polar coordinates
(Lecture 2, Covered September 4)

The components of the acceleration vector in polar coordinates have names. What are there names
(Lecture 2, Covered September 4)
